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Fixed points of generalized e-concave (generalized e-convex) operators and their applications

机译:广义电子凹面(广义电子凸面)算子的不动点及其应用

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摘要

In this paper, we present the definitions of generalized e-concave operators and generalized e-convex operators, which are the generalizations of e-concave operators and e-convex operators, respectively. Without compactness or continuity assumption of generalized e-concave operators and generalized e-convex operators, we have proved the existence, uniqueness and monotone iterative techniques of their fixed points. Our results are even new to e-concave operators and e-convex operators. Finally, we apply the results to the singular boundary value problems for second order differential equations. (c) 2006 Elsevier Inc. All rights reserved.
机译:在本文中,我们给出了广义e-凹算子和广义e-凸算子的定义,它们分别是e-凹算子和e-凸算子的概括。在没有广义e-凹算子和广义e-凸算子的紧致性或连续性假设的情况下,我们证明了它们的不动点的存在性,唯一性和单调迭代技术。我们的结果甚至对于电子凹面操作员和电子凸面操作员来说都是新的。最后,我们将结果应用于二阶微分方程的奇异边值问题。 (c)2006 Elsevier Inc.保留所有权利。

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